Options Strategy Picker

OPTIONS · STRATEGIES RANKED FOR YOUR FORECAST

Enter where you expect the price to be and what you expect from volatility; get spreads, straddles, condors and covered calls ranked with expected profit, chance of profit, limits and breakevens.

EXAMPLEPrice at 100, expected at 110, volatility expected above the market
Rank by

Return on risk favours cheap far-out options with a tiny maximum loss; expected profit and chance of profit favour sturdier structures. Leave "Your vol" empty to keep the market's volatility. Options are priced with Black-Scholes at the market IV, the same for every strike. Figures are per one share or one coin; multiply by the contract size.

Best fit by expected profit

Long call

Buy 85 call at 15.09

Expected profit+9.926
Chance of profit81.3%
Most you can lose15.09
Most you can makeUnlimited
Cost to open15.09
Breakeven100.09

Expected profit is the average result if the price ends near 110 (+10%) with 35% volatility, against 30% priced into the options.

All strategies, ranked

Which option strategy fits what you expect

A bull call spread, a straddle and an iron condor each pay off in a different kind of market. This picker takes your view, where the price will be at expiry and whether it will move more or less than the options imply, builds the best strikes for each standard strategy, and ranks them by expected profit, chance of profit or return on risk. Every option is priced with Black-Scholes at the market implied volatility, the same for every strike. For one option or one position you already hold, use the Black-Scholes calculator or the options profit calculator.

How it works

Your view is a lognormal price at expiry: its mean is your expected price and its volatility is your own forecast, which defaults to the market's. For a strategy with legs at strikes K, the profit at expiry is piecewise linear, so the maximum profit, maximum loss and breakevens sit at the strikes or at a price of zero. The expected profit is the average of that payoff under your view, computed from the Black formula for each leg:

  • Call: F × N(d1) − K × N(d2)
  • Put: K × N(−d2) − F × N(−d1)
  • d1 = (ln(F/K) + s²/2) / s, d2 = d1 − s, s = forecast vol × √T, F = expected price

The chance of profit is the probability under the same distribution that the price lands where the payoff is above zero. Strikes come from a grid of round numbers around the price, and for each family the strikes with the best ranking value are kept. Butterflies and condors use equal wing widths. The grid spans your price and target widened by one and a half standard deviations, so a winner that sits at the edge of the grid (a deep in-the-money call, say) means the best strike for that family lies further out than the search goes. Some strategies have the same payoff by put-call parity (a long call and a protective put, a bull call spread and a bull put spread), so they can show identical numbers.

Worked example

Price 100, expected price 110, 30 days, market volatility 30%, your volatility 35%, rate 0, ranked by expected profit:

  • Long call at strike 90, premium 10.43 (the protective put at 90 ranks level with it, by put-call parity)
  • Expected profit 9.65, chance of profit 80.4%
  • Maximum loss 10.43, breakeven 100.43, profit unlimited

Ranked by return on risk instead, a call at strike 125 for 0.01 comes first: a tiny loss against a small chance of a big win. That is why the key is a choice and not a verdict.

What it assumes

One volatility prices every strike, so there is no skew and no smile. No dividends, no early exercise, no commissions or bid-ask spread. Premiums are not discounted, and a covered call and a protective put include the share bought at the current price. Figures are per one share or coin, so multiply by the contract size. Strategies with unlimited loss (naked short call, short straddle, short strangle) are left out unless you switch them on. The ranking is only as good as your forecast. The expected profit, chance of profit, breakevens and limits were checked against an independent Python implementation using numerical integration.

Where to go next

Test how likely the price is to touch a level with the barrier touch calculator, or read the implied volatility from an option price with the implied volatility calculator.

Use via API or MCP

This calculation is available as a deterministic API call: useful for bots or AI agents that need strategies ranked for a forecast with exact limits and breakevens.

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FAQ
Q.01

How do I choose an options strategy?

Start from two beliefs: where the price will be at expiry, and whether it will move more or less than the options imply. A rising target favours bullish structures, a flat one with falling volatility favours short-volatility structures such as an iron condor, and a big expected move favours a straddle or strangle. This picker tests each standard strategy against your numbers and ranks them.

Q.02

What does "your volatility" change?

The options are always priced at the market implied volatility. Your volatility only changes the distribution used to judge the payoff. If it is above the market, long-volatility structures gain expected profit; if it is below, short-volatility structures do.

Q.03

Why does return on risk pick a far out-of-the-money option?

Return on risk divides expected profit by the maximum loss. A cheap far-out option has a tiny maximum loss, so even a small expected profit gives a large ratio. Rank by expected profit or chance of profit to see sturdier structures.

Q.04

Is this a recommendation?

No. It is arithmetic on your forecast. A wrong forecast gives a wrong ranking, and real markets have skew, dividends, spreads and early exercise that this model leaves out.

Q.05

Does it fetch option prices?

No. Every option is priced by Black-Scholes from the volatility you type. Nothing is fetched from an exchange and nothing you enter is stored.